{"id":14580,"date":"2010-10-02T18:08:31","date_gmt":"2010-10-02T15:08:31","guid":{"rendered":"http:\/\/www.lovendal.net\/wp52\/?p=14580"},"modified":"2010-10-02T18:08:31","modified_gmt":"2010-10-02T15:08:31","slug":"cum-arata-universul-nostru-e-plat-ca-o-clatita-e-ca-un-cub-sau-cum-arata","status":"publish","type":"post","link":"https:\/\/www.lovendal.ro\/wp52\/cum-arata-universul-nostru-e-plat-ca-o-clatita-e-ca-un-cub-sau-cum-arata\/","title":{"rendered":"Cum arat\u0103 Universul nostru? E plat ca o cl\u0103tit\u0103, e ca un cub…sau cum arat\u0103?"},"content":{"rendered":"

\"Univers9000\"<\/a>Dac\u0103 am presupune c\u0103 Universul nostru ar fi plat, atunci el poate fi plat \u00eenainte, \u00eenapoi, pe margini, \u00een sus, \u00een jos \u015fi \u00een diagonal\u0103! Desigur, o butad\u0103 menit\u0103 s\u0103 ne pun\u0103 \u015fi mai mult pe g\u00e2nduri. Este totu\u015fi Cosmosul plat ca o cl\u0103tit\u0103, a\u015fa cum au imaginat astronomii \u00eenaintea lui Einstein? Universul este plat, doar dac\u0103 am scoate timpul \u015fi o dimensiune din spa\u0163iu. Cu doar dou\u0103 dimensiuni, putem vizualiza u\u015for Universul sub forma unei cl\u0103tite. Cu trei dimensiuni, Universul s-ar asem\u0103na mai degrab\u0103 cu un cub infinit. Cu patru dimensiuni, a \u00eencerca s\u0103 ne imagin\u0103m Universul ne-ar da foarte mari dureri de cap. Unii speciali\u015fti vorbesc chiar de un hiperplan cu patru dimensiuni.<\/p>\n

O alt\u0103 \u00eentrebare pus\u0103 oamenilor de \u015ftiin\u0163\u0103 e: dac\u0103 Universul este plat, are deci margini? R\u0103spunsul este simplu: nu, pentru c\u0103 este o imposibilitate logic\u0103. Dac\u0103 Universul ar avea margini, asta ar \u00eensemna c\u0103 exist\u0103 altceva dincolo. Or, Universul este totalitatea a ceea ce exist\u0103. Din punct de vedere matematic, \u00een teoria relativit\u0103\u0163ii generale a lui Einstein,\u00a0 una dintre caracteristicile Universului conceput ca spa\u0163iu-timp este c\u0103 el nu are margini. Chiar dac\u0103 s-ar accepta aceast\u0103 idee, teorema matematic\u0103 a lui Wheeler ar infirma-o. Potrivit acesteia, o margine nu are margine.<\/p>\n

Matematicianul englez a demonstrat c\u0103, atunci c\u00e2nd o suprafa\u0163\u0103 constituie marginea unui volum, aceast\u0103 suprafa\u0163\u0103 nu are margini. Exemplul sferei \u00een acest sens este relevant. Aceea\u015fi analiz\u0103 \u00een cazul modelului cuantic al Universului propus de Hart\u00eee \u015fi Hawking, care nu are nici frontiere, nici margini. Exact ca \u00een cazul suprafe\u0163ei unei sfere (dar cu dou\u0103 dimensiuni suplimentare), spa\u0163iul-timp ar fi finit, dar nu ar exista singularit\u0103\u0163i \u00een care legile fizicii s\u0103 devin\u0103 caduce. Universul \u00eensu\u015fi s-ar con\u0163ine \u00een \u00eentregime \u015fi nu ar fi afectat de nimic din exteriorul lui: nu ar putea fi nici creat, nici distrus.<\/p>\n","protected":false},"excerpt":{"rendered":"

Dac\u0103 am presupune c\u0103 Universul nostru ar fi plat, atunci el poate fi plat \u00eenainte, \u00eenapoi, pe margini, \u00een sus, \u00een jos \u015fi \u00een diagonal\u0103! Desigur, o butad\u0103 menit\u0103 s\u0103 ne pun\u0103 \u015fi mai mult pe g\u00e2nduri. Este totu\u015fi Cosmosul … <\/p>\n

Cititi mai multe<\/a><\/p>\n","protected":false},"author":1,"featured_media":14581,"comment_status":"open","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[106],"tags":[102,610,9803,1087],"class_list":["post-14580","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-stiinta","tag-astronomie","tag-einstein","tag-stiinta","tag-univers","resize-featured-image"],"yoast_head":"\nCum arat\u0103 Universul nostru? 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